Adelic version of Margulis arithmeticity theorem (Q5957324)

The author extends the famous Margulis arithmeticity theorem (i.e. that any irreducible lattice in a semisimple linear Lie group of \(\mathbb{R}\)-rank \(\geq 2\) and without compact factors is arithmetic) to the case of \(S\)-arithmetic groups in a product of real and \(p\)-adic groups, when the set \(S\) is infinite.